14.3 $G^{3, 7, 17} \vert <ab, c>$

Table 16: Orderings for $G^{3, 7, 17} \vert <ab, c>$

Ordering	Precedence on $\Sigma$
kbo-A	(C 1) $>$ (c 1) $>$ (B 1) $>$ (b 1) $>$ (A 6) $>$ (a 1)
kbo-B	(C 1) $>$ (c 1) $>$ (B 6) $>$ (b 1) $>$ (A 1) $>$ (a 1)
kbo-C	(C 6) $>$ (c 1) $>$ (B 1) $>$ (b 1) $>$ (A 1) $>$ (a 1)
kbo-a	(C 1) $>$ (c 1) $>$ (B 1) $>$ (b 1) $>$ (A 1) $>$ (a 6)
kbo-b	(C 1) $>$ (c 1) $>$ (B 1) $>$ (b 6) $>$ (A 1) $>$ (a 1)
kbo-c	(C 1) $>$ (c 6) $>$ (B 1) $>$ (b 1) $>$ (A 1) $>$ (a 1)
ll-CcBbAa	C $>$ c $>$ B $>$ b $>$ A $>$ a
ll-CcbaBA	C $>$ c $>$ b $>$ a $>$ B $>$ A
syl-l-CcBbAa	C $>$ c $>$ B $>$ b $>$ A $>$ a

Table 17: Maximal/Total number of cosets defined - $G^{3, 7, 17} \vert <ab, c>$

Ordering	NONE	P-ALL	P-G	P-R	I-ALL	I-R	I-R-P
kbo-A	1153	1640	1875	1198	1153	1153	1640
kbo-B	1125	900	1921	1590	1125	1125	900
kbo-C	1070	1196	1362	2027	1070	1070	1196
kbo-a	1153	821	1778	1001	1153	1153	821
kbo-b	1071	1085	1532	1186	1071	1071	1085
kbo-c	1110	1563	2187	1544	1110	1110	1563
ll-CcBbAa	1153	968	1576	2206	1153	1153	945
ll-CcbaBA	1153	944	1570	2244	1180	1153	945
syl-l-CcBbAa	1004	882	1081	1647	1004	1004	882
Ordering	NONE	P-ALL	P-G	P-R	I-ALL	I-R	I-R-P
kbo-A	1153	1760	2280	1306	1153	1153	1760
kbo-B	1125	950	2270	1841	1125	1125	950
kbo-C	1075	1293	1489	2193	1075	1075	1293
kbo-a	1153	867	2122	1064	1153	1153	867
kbo-b	1077	1106	1907	1300	1077	1077	1106
kbo-c	1110	1756	2381	1584	1110	1110	1756
ll-CcBbAa	1153	1026	1887	2492	1153	1153	998
ll-CcbaBA	1153	998	1906	2535	1268	1153	999
syl-l-CcBbAa	1040	1012	1198	1853	1040	1040	1012